A strong law of large numbers for arrays of rowwise negatively dependent random variables
By R. L. Taylor, R. Patterson, A. Bozorgnia. 2002
80 citations recorded by the source corpus.
Subfields: Finance, Management Science and Operations Research, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e27e4c42ab021ce58adac3393e563d1f4fd77f50
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In Management Science and Operations Research
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Citations in the corpus
- On the strong convergence rate for weighted sums of arrays of rowwise negatively orthant dependent random variables (2013, methodology): “We refer to [19] for the Kolmogorov exponential inequality, [4] for the Rosenthals type inequality, [11] for Hájek–Rényi type inequality, [2,3,12,13] for almost sure convergence, [1,14,15,18,21–23] for complete convergence, and so on.”
- On the complete convergence for arrays of rowwise extended negatively dependent random variables (2013, unknown): “([18]).”
- The Strong Consistency of M Estimator in a Linear Model for Negatively Dependent Random Samples (2011, background): “A series of useful results have been established (cf; Bozorgnia et al., 1993; Ebrahimi and Ghosh, 1981; Klesov et al., 2005; Kuczmaszewska, 2006; Taylor et al., 2002).”
- Complete convergence for arrays of rowwise negatively orthant dependent random variables (2011, background): “[16], Zareo and Jabbari [20] and Wu [18,19] for complete convergence, and so on.”